A Modified Generalized Chaplygin Gas as the Unified Dark Matter-Dark Energy Revisited

preprint2011arXivOpen access

Abstract

A modified generalized Chaplygin gas (MGCG) is considered as the unified dark matter-dark energy revisited. The character of MGCG is endued with the dual role, which behaves as matter at early times and as an quiessence dark energy at late times. The equation of state for MGCG is p=−αρ/(1+α)−ϑ(z)ρ−α/(1+α)p=-αρ/(1+α)-\vartheta(z)ρ^{-α}/(1+α) , where ϑ(z)=−[ρ0c(1+z)3](1+α)(1−Ω0B)α{αΩ0DM+Ω0DE[ωDE+α(1+ωDE)](1+z)3ωDE(1+α)}\vartheta(z)=-[ρ_{0c}(1+z)^{3}]^{(1+α)}(1-Ω_{0B})^α\{αΩ_{0DM}+ Ω_{0DE}[ω_{DE}+α(1+ω_{DE})](1+z)^{3ω_{DE}(1+α)}\}. Some cosmological quantities, such as the densities of different components of the universe ΩiΩ_{i} (ii respectively denotes baryons, dark matter and dark energy) and the deceleration parameter qq, are obtained. The present deceleration parameter q0q_{0}, the transition redshift zTz_{T} and the redshift zeqz_{eq}, which describes the epoch when the densities in dark matter and dark energy are equal, are also calculated. To distinguish MGCG from others, we then apply the Statefinder diagnostic. Later on, the parameters (αα and ωDEω_{DE}) of MGCG are constrained by combination of the sound speed cs2c^{2}_{s}, the age of the universe t0t_{0}, the growth factor mm and the bias parameter bb. It yields α=−3.07−4.98+5.66×10−2α=-3.07^{+5.66}_{-4.98}\times10^{-2} and ωDE=−1.05−0.11+0.06ω_{DE}=-1.05^{+0.06}_{-0.11}. Through the analysis of the growth of density perturbations for MGCG, it is found that the energy will transfer from dark matter to dark energy which reach equal at zeq∼0.48z_{eq}\sim 0.48 and the density fluctuations start deviating from the linear behavior at z∼0.25z\sim 0.25 caused by the dominance of dark energy.

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